Computational Transition Gates

Computational Transition Gates are event horizons understood as gates between active substrate and regions where physical processing appears to pass into suspension: interfaces within recursive Pulse logic rather than absolute spatial limits. The book introduces the phrase in its reframing of black hole physics. At the horizon, local recursive binary Pulses collapse asymptotically toward zero amplitude through Prime Pulse Bifurcation suspension, so what passes the gate no longer sends physical signals outward, while its data continues through the rupture. The decay is exponential with a length scale tied to Pulse Diameter scaling, λ = PD · Gℜ(n), where Gℜ(n) is a recursive depth enhancement function, and the Horizon Condition, lim[r→r_s] A(r,τ) = 0, places the gate at the Schwarzschild radius r_s = 2GM/c², where physical processing appears to give way to suspension. Computational Transition Gates connect to Computational Threshold, Pulse Amplitude Decay, Schwarzschild Radius, Null Well Boundary and Computational Boundaries.